Latest Articles for Mathematics

This article presents integration theory and new algebraic structures in mathematics.

A deep dive into entanglement entropy and its role in quantum systems.

Examining the Glasner property in relation to linear maps and tori dimensions.

A look into complex hyperbolic geometry, toroidal compactifications, and Kähler metrics.

A novel method for tackling challenging math problems effectively.

A study on the significance and challenges of resonance graphs in specific graph types.

Exploring optimization through hyperbolic polynomials and their applications.

A new method streamlines degree reduction in symmetric polynomials for graph coloring.

Harder's conjecture links modular forms and number theory through Hecke eigenforms.

Examining hyperplanes' role in covering hypercubes with a focus on almost k-covers.

A look at how proximity spaces influence mathematical relationships and structures.

Explore the intriguing behavior of points outside convex curves in outer billiards.

Exploring the link between magnetic quivers and Drinfeld centers in modern physics.

Exploring new ideas in quantum mechanics beyond traditional Hermitian systems.

Improvements in the Kaczmarz algorithm enhance its efficiency and speed.

A look into codes in graphs and their roles in various fields.

Exploring matroid connectivity and its implications for quantum computing.

Elliptic curves play a key role in number theory and cryptography.

HamLib offers a diverse library of Hamiltonians for quantum computing research.

Examining how particles influence their own movements in various fields.

Exploring unique solutions within the Yang-Baxter equation and their significance.

Research reveals insights into surface roughness in nonequilibrium systems using the KPZ equation.

Exploring the role of cyclic proofs in mathematical reasoning with inductive definitions.

An overview of strongly regular graphs and their interplay with divisible design graphs.

Explore the relationship between convex functions and minimization in probability and statistics.

A new method uses randomness and machine learning for faster Grobner basis calculation.

Exploring the structure of semi-invariant rings in algebraic representations.

A study of Hurwitz continued fractions and their significance in approximating complex numbers.

New methods improve solutions for complex boundary value problems using radial basis functions.

This article examines group sparsity in solving complex data challenges across various fields.

A look into Ramsey numbers and their significance in graph theory.

Examining weaknesses in DSA and ECDSA for improved security insights.

Examining noninvertibility and its impact on quantum systems and information processing.

Explore the complex dynamics of signed graphs through the chip-firing game.

Learn how to average SPD matrices using the scaling-rotation framework.

Explore the interactions of players in uncertain environments through mean-field games.

Discover how simple rules create complex behaviors in systems.

Examining how combining Boolean functions affects their complexity measures.

A look at common meadows and their role in arithmetic error management.

Exploring the existence and properties of zero-sum cycles in directed graphs.